Huringa Waeine
| English (USA) Waeine X | Whakareatia ki | = Waeine ine | X Whakareatia ki | = English (USA) Unit | ||
| Ine Rarangi | in | 25.40 | mm | 0.0394 | in | Ine Rarangi |
| in | 0.0254 | m | 39.37 | in | ||
| ft | 304.8 | mm | 0.0033 | ft | ||
| ft | 0.3048 | m | 3.281 | ft | ||
| Ine tapawha | i roto2 | 645.2 | mm2 | 0.00155 | i roto2 | Ine tapawha |
| i roto2 | 0.000645 | m2 | 1550.0 | i roto2 | ||
| ft2 | 92.903 | mm2 | 0.00001 | ft2 | ||
| ft2 | 0.0929 | m2 | 10.764 | ft2 | ||
| Ine Pupirikana | ft3 | 0.0283 | m3 | 35.31 | ft3 | Ine Pupirikana |
| ft3 | 28.32 | L | 0.0353 | ft3 | ||
| Tere Tere | ft/s | 18.29 | m / min | 0.0547 | ft/s | Tere Tere |
| ft / min | 0.3048 | m / min | 3.281 | ft / min | ||
| Avoirdupois Taumaha | lb | 0.4536 | kg | 2.205 | lb | Avoirdupois Taumaha |
| lb/ft3 | 16.02 | kg / m3 | 0.0624 | lb/ft3 | ||
| Te Mauranga | lb | 0.4536 | kg | 2.205 | lb | Te Mauranga |
| lb | 4.448 | Newton (N) | 0.225 | lb | ||
| kg | 9.807 | Newton (N) | 0.102 | kg | ||
| lb / ft | 1.488 | kg / m | 0.672 | lb / ft | ||
| lb / ft | 14.59 | N / m | 0.0685 | lb / ft | ||
| kg - m | 9.807 | N / m | 0.102 | kg - m | ||
| Te taipana | i roto - lb | 11.52 | kg - mm | 0.0868 | i roto - lb | Te taipana |
| i roto - lb | 0.113 | N - m | 8.85 | i roto - lb | ||
| kg - mm | 9.81 | N - mm | 0.102 | kg - mm | ||
| Takahuri Inertia | roto4 | 416.231 | mm4 | 0.0000024 | roto4 | Takahuri Inertia |
| roto4 | 41.62 | cm4 | 0.024 | roto4 | ||
| Te Peketanga/Stress | lb / roto2 | 0.0007 | kg / mm2 | 1422 | lb / roto2 | Te taumahatanga / Te taumahatanga |
| lb / roto2 | 0.0703 | kg / cm2 | 14.22 | lb / roto2 | ||
| lb / roto2 | 0.00689 | N / mm2 | 145.0 | lb / roto2 | ||
| lb / roto2 | 0.689 | N / cm2 | 1.450 | lb / roto2 | ||
| lb/ft2 | 4.882 | kg / m2 | 0.205 | lb/ft2 | ||
| lb/ft2 | 47.88 | N / m2 | 0.0209 | lb/ft2 | ||
| Mana | HP | 745.7 | watt | 0.00134 | HP | Mana |
| ft - lb / min | 0.0226 | watt | 44.25 | ft - lb / min | ||
| Te pāmahana | °F | TC = ( °F - 32 ) / 1.8 | Te pāmahana | |||
Tohu o BDEF
| Tohu | Waeine | |
| BS | Te Kaha Tensile Belt Conveyor | Kg/M |
| BW | Whānui Whitiki | M |
C Whakaaturanga Tohu
| Tohu | Waeine | |
| Ca | Tirohia te Ripanga FC | ---- |
| Cb | Tirohia te Ripanga FC | ---- |
D Tohu Whakamarama
| Tohu | Waeine | |
| DS | Tauwehenga Whakahekenga o te Shaft | mm |
E Tohu Whakamaramatanga
| Tohu | Waeine | |
| E | Reiti Whakaroa i te Rakau | Gpa |
F Tohu Whakamarama
| Tohu | Waeine | |
| FC | Te Wakunga Waku i waenga i te Tapa o te Whitiki me te Taahi Whakararo | ---- |
| FBP | Whakarea Waku i waenga i te Hua Kawe me te Mata Whitiki | ---- |
| FBW | Waku whakarea o te Rauemi Tautoko Whitiki | ---- |
| FA | Kua Whakatikatikahia | ---- |
| FS | Kua Whakatikatikahia te Whakaaetanga Kaha Tensile | ---- |
| FT | Ko te Whakaaetanga Whakaaetanga o te Waahi Waahi Kaihuri kua whakarereketia | --- |
Tohu o HILM
| Tohu | Waeine | |
| H | Te Whakarewa Whakanuia te teitei o te hekenga. | m |
| HP | Horsepower | HP |
I Tohu Whakamaramatanga
| Tohu | Waeine | |
| I | Moma O Te Inertia | mm4 |
L Whakamaramatanga Tohu
| Tohu | Waeine | |
| L | Tawhiti Whakawhiti (Ira Waenga Mai i te Wae Puku Ki te Wae Tangata) | M |
| LR | Hoki Ara Totika Oma Wāhanga Te roa | M |
| LP | Kawea Ara Totika Oma Wāhanga Te roa | M |
M Tohu Whakamarama
| Tohu | Waeine | |
| M | Taumata Papanga Pouaka Whakawhiti | ---- |
| MHP | Te Motika Hoiho | HP |
Tohu o PRS
| Tohu | Waeine | |
| PP | Hua Whakaemi Te Ine Rohe ōrau o te Ara Kawe | ---- |
R Tohu Whakamaramatanga
| Tohu | Waeine | |
| R | Rorohiko Sprocket | mm |
| RO | I waho Radius | mm |
| rpm | Hurihuri i ia meneti | rpm |
S Tohu Whakamaramatanga
| Tohu | Waeine | |
| SB | Wā i waenganui i te whanau | mm |
| SL | Uta Tapeke Tau | Kg |
| SW | Taumaha Taumaha | Kg/M |
Tohu o TVW
| Tohu | Waeine | |
| TA | Waehe Waehere Waehere Whakaaetia Te Whakaaetanga | Kg/M |
| TB | Te Waeine Waeine Waehere Whakawhiti Te Ariari Te Maama | Kg/M |
| TL | Waeine Waeine Waea Whakawhiti Ko te awangawanga Sag a Catenary. | Kg/M |
| TN | Tension Of Section | kg/M |
| TS | Te taipana | Kg.mm |
| TW | Waeine Waehere Waea Whakawhiti Tapeke | Kg/M |
| TWS | Momo Waehe Waehere Waehere Waehere Tapeke Tapeke | Kg/M |
V Whakaaturanga Tohu
| Tohu | Waeine | |
| V | Tere Kawe | M/min |
| VS | Te Tikanga Tere | M/min |
W Tohu Whakamaramatanga
| Tohu | Waeine | |
| WB | Taumaha Waehe Waehere Waea Kawe | Kg/M2 |
| Wf | Te Awehanga Waku Whakamutunga | Kg/M2 |
| WP | Ko te Waeine Waea Kawea te Waea Taumaha |
|
Kaipupuri me te Arangarua
Mo te kaikawe kaikawe rua ranei, ka nui ake te taumahatanga o te whitiki i te kaikawe whakapae noa;no reira, ko nga pou i nga pito e rua e tika ana kia kiia ko nga pou taraiwa me te whakauru ki roto i te tatauranga.I te nuinga o te waa, he tata ki te 2.2 nga wa te tauwehenga wheako ki te whiwhi i te taumahatanga o te whitiki.
FORMULA: TWS = 2.2 TW = 2.2 TB X FA
Ko te tikanga o te TWS i roto i tenei waahanga ko te tatauranga maarearea o te kaikawe taha-rua, panaia ranei.
Huri Tatau
Ko te TWS tatau o te kaikawe hurihuri ko te tatau i te taumahatanga kua kohia.No reira, ko te taumahatanga o ia waahanga kawe ka pa ki te uara o te taumahatanga katoa.Ko te tikanga, ka kohia te taumahatanga katoa mai i te timatanga o te wahanga puku i te ara hokinga mai, i te huarahi hoki ki te wahanga mangere, katahi ka haere ma te wahanga kawe ki te wahanga puku.
Ko te tohu hoahoa i roto i tenei waahanga ko T0 kei raro i te puku puku.Ko te uara o T0 he rite ki te kore;ka tatauhia e matou ia waahanga mai i te T0.Hei tauira, ko te wahanga tika tuatahi i te huarahi whakahoki mai i te T0 ki te T1, ko te tikanga ko te riipene putu o T1.
Ko te T2 ko te putu o te awangawanga o te hurihanga i te ara hokinga;i roto i tetahi atu kupu, ko reira te mānukanuka putu o T0, T1 me T2.Tena koa kia rite ki te whakaahuatanga i runga ake nei ka ata tirohia te taumahatanga o nga waahanga o muri.
TĀTAI: TWS = ( T6 )
Te taumahatanga katoa o te wahanga puku i te huarahi kawe.
Ko te tikanga o te TWS kei roto i tenei waahanga ko te tatauranga maakuku o te kaikawe hurihuri.
TAATA: T0 = 0
T1 = WB + FBW X LR X WB
Te taumahatanga o te catenary sag i te waahi taraiwa.
TAIA: TN = ( Ca X TN-1 ) + ( Cb X FBW X RO ) X WB
Te taumahatanga o te wahanga hurihuri i te ara hokinga mai.
Mo te uara Ca me Cb, tirohia te Ripanga Fc.
T2 = ( Ca X T2-1 ) + ( Cb X FBW X RO ) X WB
TN = ( Ca X T1 ) + ( Cb X FBW X RO ) X WB
FORMULA: TN = TN-1 + FBW X LR X WB
Te taumahatanga o te wahanga tika i te ara hokinga mai.
T3 = T3-1 + FBW X LR X WB
T3 = T2 + FBW X LR X WB
FORMULA: TN = TN-1 + FBW X LP X ( WB + WP )
Te taumahatanga o te wahanga tika i te huarahi kawe.
T4 = T4-1 + FBW X LP X ( WB + WP )
T4 = T3 + FBW X LP X ( WB + WP )
HUA: TN = ( Ca X TN-1 ) + ( Cb X FBW X RO ) X ( WB + WP )
Te taumahatanga o te wahanga hurihuri i te huarahi kawe.
Mo te uara Ca me Cb, tirohia te Ripanga Fc.
T5 = ( Ca X T5-1 ) + ( Cb X FBW X RO ) X ( WB + WP )
T5 = ( Ca X T4 ) + ( Cb X FBW X RO ) X ( WB + WP )
Kaituku Porowhita
FORMULA: TWS = TB × FA
Ko te tikanga o te TWS i roto i tenei waahanga ko te tatauranga maakuku o te kaikawe torino.
TAIA: TB = [ 2 × RO × M + ( L1 + L2 ) ] ( WP + 2WB ) × FBW + ( WP × H )
FORMULA: TA = BS × FS × FT
Tena koa tirohia te Ripanga FT me te Ripanga FS.
Tauira Mahi
Ko te whakataurite o te TA me te TB, me etahi atu tatauranga e pa ana he rite ki etahi atu momo kawe.He here me nga ture mo te hoahoa me te hanga o te kaikawe torino.Na reira, i te wa e tono ana i te HONGSBELT te hikoi, te huri ranei i nga whitiki ki te punaha kawe hiko, ka tūtohu kia tirohia koe ki te pukapuka HONGSBELT Engineering me te whakapiri atu ki ta maatau tari ratonga hangarau mo etahi atu korero me nga korero taipitopito.
Te Manawao Waehe
FORMULA: TB = [ ( WP + 2WB ) X FBW ] XL + ( WP XH )
Mena kei te ahua o te putu te kawe hua, ko te kaha waku Wf e piki ake ana i te wa e kawe ana te puranga me uru ki te tatauranga.
FORMULA: TB = [ ( WP + 2WB ) X FBW + Wf ] XL + ( WP XH )
WHAKATOKANGA: Wf = WP X FBP X PP
Te Whakaaetanga Whakaaetanga
Na te rereke o nga mea o te whitiki he rereke te kaha o te kaha ka pa ki te rereketanga o te pāmahana.Na reira, ka taea te whakamahi i te tataunga o te waeine whakaahuru TA ki te rereke ki te whitiki TW taumahatanga katoa.Ma tenei hua tatauranga ka awhina koe ki te whiriwhiri tika i te kowhiringa whitiki me te whakarite i nga hiahia o te kaikawe.Tena tirohia te Ripanga FS me nga Ripanga T kei te tahua maui.
FORMULA: TA = BS X FS X FT
BS = Whakawhiti Whitiki Te Kaha Tensile ( Kg / M )
FS me FT Tirohia te Ripanga FS me te Ripanga FT
Ripanga Fs
Rangatū HS-100
Rangatū HS-200
Rangatū HS-300
Rangatū HS-400
Rangatū HS-500
Ripanga Ts
Acetal
Nylon
Polyethylene
Polypropylene
Te Whiriwhiringa Rakau
FORMULA: SL = ( TW + SW ) ?BW
Ripanga Taumaha Peia / Idler Shaft - SW
| Ahu Ahu | Taumaha Poro ( Kg/M ) | |||
| Waro maitai | Kowiri tira | Aluminum Aluminum | ||
| Kohanga tapawha | 38mm | 11.33 | 11.48 | 3.94 |
| 50mm | 19.62 | 19.87 | 6.82 | |
| Porohita Porohita | 30mm?/FONT> | 5.54 | 5.62 | 1.93 |
| 45mm?/FONT> | 12.48 | 12.64 | 4.34 | |
Te Paheketanga o te Puku / Idler Shaft - DS
Kore he Kawenga Takawaenga
TĀTAI:
DS = 5 ?10-4 ( SL ?SB3 / E ?/FONT> I )
Me te Kawenga Takawaenga
TĀTAI:
DS = 1 ?10-4 ( SL ?SB3 / E ?I )
Te Maamaa o te Puku Puku - E
| Waeine: Kg/mm2 | |||
| Rauemi | Kowiri tira | Waro maitai | Aluminum Aluminum |
| Te Rerenga Elastic Puku | 19700 | 21100 | 7000 |
Moma Inertia - I
| Ko te diameter o te puku o te pihi puku | Moma inersia o te take (mm4) | |
| Pouwha Tapawha | 38mm | 174817 |
| 50mm | 1352750 | |
| Porohita Porohita | 30mm?/FONT> | 40791 |
| 45mm?/FONT> | 326741 | |
Te Tatau Ahu Puku - TS
| TĀTAI: | TS = TW ?BW ?R |
Mo te uara tatau i runga ake nei, whakatauritea ki te ripanga i raro nei mo te kowhiri i te rakau puku pai rawa atu.Mena kei te kaha tonu te taipana o te rakau taraiwa, ka taea te whakamahi i te putunga iti hei whakaiti i te taipana, me te ohaoha hoki i te utu nui o te rakau me te kawe.
Ma te whakamahi i te putunga iti ki te uru ki te rakau taraiwa me te diameter nui ake hei whakaiti i te taipana, ma te whakamahi ranei i te putunga nui ake kia uru ki te rakau taraiwa me te diameter iti ake hei whakanui ake i te taipana.
Tauira Torque Morahi mo te Puku Puku
| Te taipana | Rauemi | Taiwhanga Tuhitaka (mm) | ||||||
| 50 | 45 | 40 | 35 | 30 | 25 | 20 | ||
| Kg-mm x 1000 | Kowiri tira | 180 | 135 | 90 | 68 | 45 | 28 | 12 |
| Waro maitai | 127 | 85 | 58 | 45 | 28 | 17 | 10 | |
| Aluminum Aluminum | -- | -- | -- | 28 | 17 | 12 | 5 | |
Horsepower
Mena ka tohua te motuka taraiwa mo te miihini whakaheke taputapu, me nui ake te owehenga o te horsepower i nga hua kawe me te katoa o te kaha o te kaha e whakaputa ana i te wa e rere ana te whitiki.
Te Mana Hoiho (HP)
| TĀTAI: | = 2.2 × 10-4 × TW × BW × V |
| = 2.2 × 10-4 ( TS × V / R ) | |
| = Watts × 0.00134 |
Watts
| TĀTAI: | = ( TW × BW × V ) / ( 6.12 × R ) |
| = ( TS × V ) / ( 6.12 × R ) | |
| = HP × 745.7 |
Ripanga FC
| Rauemi Rerewe | Te pāmahana | FC | ||
| Rauemi whitiki | maroke | Mākū | ||
| HDPE / UHMW | -10°C ~ 80°C | PP | 0.10 | 0.10 |
| PE | 0.30 | 0.20 | ||
| Actel | 0.10 | 0.10 | ||
| Nylon | 0.35 | 0.25 | ||
| Acetal | -10°C ~ 100°C | PP | 0.10 | 0.10 |
| PE | 0.10 | 0.10 | ||
| Actel | 0.10 | 0.10 | ||
| Nylon | 0.20 | 0.20 | ||
Whakatauritehia nga mea reera me nga mea whitiki o te kaikawe me nga tikanga kawe i roto i te taiao maroke, maku ranei kia whiwhi uara FC.
Ca, Cb Uara
| Koki Hurihuri Whitiki Kawe | Te Wakunga Waku i waenga i te Tapa o te Whitiki Whakawhiti me te Taahi Rerewe | |||||
| FC ≤ 0.15 | FC ≤ 0.2 | FC ≤ 0.3 | ||||
| Ca | Cb | Ca | Cb | Ca | Cb | |
| ≥ 15 ° | 1.04 | 0.023 | 1.05 | 0.021 | 1.00 | 0.023 |
| ≥ 30 ° | 1.08 | 0.044 | 1.11 | 0.046 | 1.17 | 0.048 |
| ≥ 45 ° | 1.13 | 0.073 | 1.17 | 0.071 | 1.27 | 0.075 |
| ≥ 60 ° | 1.17 | 0.094 | 1.23 | 0.096 | 1.37 | 0.10 |
| ≥ 90 ° | 1.27 | 0.15 | 1.37 | 0.15 | 1.6 | 0.17 |
| ≥ 180 ° | 1.6 | 0.33 | 1.88 | 0.37 | 2.57 | 0.44 |
Whai muri i te whiwhi uara FC mai i te Ripanga FC, me whakataurite ki te koki kopiko o te kaikawe, ka taea e koe te whiwhi uara Ca me te uara Cb.